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Mathematics 15 Online
OpenStudy (anonymous):

Match the following STATEMENTS to the reasons listed. NOTE: In a traditional proof format, the statements would be on the left side of the proof. https://media.glynlyon.com/g_geo_2013/4/page38a.gif Given: RM = SN TM = TN Prove: RN = SM

OpenStudy (anonymous):

1. Given 2. Reflexive 3. Addition Property of Equality 4. Betweeness 5. Substitution 6. SAS 7. CPCTE

OpenStudy (anonymous):

Triangle RTN congruent to Triangle STM RT = ST RM = SN, TM = TN RN = SM RM + TM = SN + TN ∠T = ∠T RM + TM = RT, SN + TN = ST

OpenStudy (anonymous):

@ganeshie8 @matricked

OpenStudy (anonymous):

RT = ST Betweeness RN = SM CPCTE RM = SN, TM = TN Given RM + TM = SN + TN Addition Property of Equality ∠T = ∠T Reflexive Triangle RTN congruent to Triangle STM SAS

OpenStudy (anonymous):

RM + TM = RT, SN + TN = ST substitution

OpenStudy (anonymous):

Thanks:))

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